摄动系统

词组短语

perturbed system

与摄动系统相关的网络例句 [注：此内容来源于网络，仅供参考]

A kind of one parameter planar singular perturbation equation is studied by the qualitative theory of ordinary differential equations, asymptotic analysis methods, implicit function theorem and fixed point methods.

本文应用微分方程定性理论、渐进分析方法、隐函数定理以及不动点理论的方法研究一类单参数二维奇异摄动系统。

This paper presents the interconnection structure and its linear fractional transformation of a class of parameter perturbed systems.

对参数摄动系统的互联结构阵及其线性分式变换给出了可在统一框架下进行处理的方法。

Linear Fractional Transformation is adopted to translate the control of perturbation to the control of disturbance, then cost index is augmented, and with the min-max method, a robust receding horizon control law is derived. The sufficient conditions for the existence of the control law and closed-loop stability are also presented. The result is extended to time-invariant system with an infinite horizon, and its consistence with the robust control based on the concept of Quadratic Stability is verified.

首先利用线性分式变换，将摄动系统的鲁棒控制问题转化为对扰动系统的鲁棒控制问题；然后通过对性能指标的扩展，利用min-max方法，得到了鲁棒滚动时域控制律，并给出了其存在和使闭环系统渐近稳定的充分条件，并将结果扩展到对定常系统时域无穷的的情况，指出其与现有的基于二次型稳定概念提出的鲁棒控制的一致性。

Firstly, Receding horizon H〓 control based on state feedback with terminal constraints is proposed for systems with disturbance inputs and parameter perturbations. Linear Fractional Transformation and some existed results on Receding horizon H〓 control for systems without perturbations are introduced.

首先针对同时存在外界输入扰动和自身参数摄动的不确定线性时变系统，利用线性分式变换和现有的一些无摄动系统滚动时域H〓控制的结果，得到了基于状态反馈的终端约束滚动时域H〓控制器的设计方法，并给出了控制律存在和使闭环系统渐近稳定的充分条件。

H〓 control for parameter perturbation system is studied and this technique is used to design large envelope augmented stability flight control system.

应用H〓控制理论进行大包线飞行控制系统的设计。研究了参数摄动系统的H〓稳定控制器的设计，并应用此方法进行了大包线纵向增稳系统设计。

This paper, using complex function theory,proves the general conclusion that the systemmust be robust stable if its perturbed system is robust diagonal dominance .

本文用复变函数理论，证明了摄动系统为鲁棒对角优势，则系统一定是鲁棒稳定这个一般性结论。

This limitingmodel of a singularly perturbed system is of the form of the singular systems ,while nowadays, the theory of singular systems is well developed and thus pavesthe way to develop a possible new synth.

通过对奇异摄动系统状态解极限性质的深入研究，本论文探讨了广义系统理论与方法在奇异摄动系统分析与综合中的适用性问题。

After the completion of DAE with removal of singular points, a DAE system may be transformed into ordinary differential equations on manifolds; it is also possible to transform DAE to a singular perturbed system as ODE.

通过将DAE完备化并去掉奇异部分，可以把DAE化为流形上的常微系统；也可以将DAE化为奇异摄动系统而得到ODE。

As a high-order, multivariable, nonlinear system, inverted pendulum's characteristic value distribution and the frequency range characteristic are similar to the singularly perturbed system's characteristic.

倒立摆作为一典型的高阶次、多变量、非线性系统，其特征值分布及频域特性非常类似于奇异摄动系统特点。

PID controllers based on the interval polynomial stabilization theorem;2. Not only the H ∞ norm calculating guestion of the robust stability of the mixed-type perturbation in the interval polynomial family is studied, but also the range which can be done is enlarged to that of the more general linearly dependent cofficients perturbation.

本文讨论了不确定性系统的鲁棒稳定性分析问题，不仅研究了区间多项式族混和摄动的鲁棒稳定性中H∞的计算问题，而且将研究的范围从区间多项式族扩展到更具一般性的线性相关系数摄动的系统，以值域断面的几何性特为基础，提出了一种形象直观，简便实用的混和型摄动系统鲁棒稳定性的分析方法。

与摄动系统相关的网络解释 [注：此内容来源于网络，仅供参考]

singular cohomology group：奇异上同调群

奇异扰动|singular perturbation | 奇异上同调群|singular cohomology group | 奇异摄动系统|singularly perturbed system

counteract：对抗

而且认为,一切生命都是层级地组织起来的负反馈系统,一切生命行为(2)对于环境加到q*的干扰与摄动(disturbances & perturbation),系统总是存在着不断的对抗(counteract)和补偿行动,使qi倾向于返回q*,

fluctuation：涨落

现在的问题是,一切因素,包括环境的干扰,系统自身的摄动与涨落(fluctuation)都属干扰之列. 或执行器(executor)上,如动物的肌肉,自动机中的马达等,它将指令信号或偏差信号转是受偏差信号导向的,

perturbed system：摄动系统

非奇异摄动 nonsingular perturbation | 摄动系统 perturbed system | 结构摄动法 structure perturbation approach

singularly perturbed system：奇异摄动系统

奇异上同调群|singular cohomology group | 奇异摄动系统|singularly perturbed system | 奇异同调|singular homology

perturbed：摄动

奇异摄动系统:singular perturbed systems | 摄动:perturbed | 扰动势:perturbed potential

singular homology：奇异同调

奇异摄动系统|singularly perturbed system | 奇异同调|singular homology | 奇异同调群|singular homology group

perturbations：摄动

然而,为了使这个实验完全与宇宙其余部份分离,这里仍有某些摄动(perturbations)需要克服,尤其是阳光本身微小却持续不断的压力. 试验在一个真空室内进行,推进系统以电池运作,以确保完全的电气去耦合(decoupling),硬体则置於陶瓷绝缘体上,